Abstract. Let K be a knot or a non-split link in S3, and let M(K) denote the 4-manifold ∂(E(K)×D2), where E(K) is the exterior of K. We show that the TOP surgery obstruction theory works for M(K), i.e. the TOP surgery sequence S(M(K)) − → [M(K), G/TOP] − → L4(pi1(M(K))) is exact. 1
Abstract. The purpose of this paper is to discuss the four-periodicity of the topological surgery ex...
The Price surgery has been defined in [P, KSTY, Y3] as acut and paste of a 4-manifold $N_{2} $ in th...
Knot and link theory studies how one manifold embeds in another. Given a manifold embedding, one can...
In [5], Hegenbarth and Repovs ̌ used controlled surgery exact sequence of [6] to show that the surge...
Suppose $K $ is a knot in $S^{3} $ , and $E(K) $ denotes the exterior of $K $. Define a-manifold $M(...
Abstract. We establish a tight inequality relating the knot genus g(K) and the surgery slope p under...
Abstract. Let X be a compact connected orientable Haken 3-manifold with boundary, and let M(X) denot...
Abstract. Given a link L ⊂ S3, we ask whether the components of L bound disjoint, nullhomolo-gous di...
We give a description of degree-one maps between closed, oriented 3-manifolds in terms of surgery. N...
We give a description of degree-one maps between closed, oriented 3-manifolds in terms of surgery. N...
This dissertation concerns embedded surfaces in smooth 4-manifolds and especially surgery on those s...
4-dimensional surgery is a fundamental technique underlying geometric classification results for top...
The goal of this book is to characterize algebraically the closed 4-manifolds that fibre nontriviall...
Let K be a knot in S 3, M 3 the 3-manifold obtained from a Dehn surgery along K, and C the circle in...
We study Dehn surgeries along A’Campo’s divide knots ([A1, A2] and [H, GHY]:Under “divide ” theory, ...
Abstract. The purpose of this paper is to discuss the four-periodicity of the topological surgery ex...
The Price surgery has been defined in [P, KSTY, Y3] as acut and paste of a 4-manifold $N_{2} $ in th...
Knot and link theory studies how one manifold embeds in another. Given a manifold embedding, one can...
In [5], Hegenbarth and Repovs ̌ used controlled surgery exact sequence of [6] to show that the surge...
Suppose $K $ is a knot in $S^{3} $ , and $E(K) $ denotes the exterior of $K $. Define a-manifold $M(...
Abstract. We establish a tight inequality relating the knot genus g(K) and the surgery slope p under...
Abstract. Let X be a compact connected orientable Haken 3-manifold with boundary, and let M(X) denot...
Abstract. Given a link L ⊂ S3, we ask whether the components of L bound disjoint, nullhomolo-gous di...
We give a description of degree-one maps between closed, oriented 3-manifolds in terms of surgery. N...
We give a description of degree-one maps between closed, oriented 3-manifolds in terms of surgery. N...
This dissertation concerns embedded surfaces in smooth 4-manifolds and especially surgery on those s...
4-dimensional surgery is a fundamental technique underlying geometric classification results for top...
The goal of this book is to characterize algebraically the closed 4-manifolds that fibre nontriviall...
Let K be a knot in S 3, M 3 the 3-manifold obtained from a Dehn surgery along K, and C the circle in...
We study Dehn surgeries along A’Campo’s divide knots ([A1, A2] and [H, GHY]:Under “divide ” theory, ...
Abstract. The purpose of this paper is to discuss the four-periodicity of the topological surgery ex...
The Price surgery has been defined in [P, KSTY, Y3] as acut and paste of a 4-manifold $N_{2} $ in th...
Knot and link theory studies how one manifold embeds in another. Given a manifold embedding, one can...